| |
| | [No title] |
 | | Mapping Class Groups, Characteristic Classes and Bernoulli Numbers GUIDO MISLIN ETH Z"urich, Switzerland; and Ohio-State University, Columbus, Ohio Introduction The mapping class group g of a closed, connected and oriented surface Sg of genus g is defined as the group of connected components of the group of orienta* *tion preserving diffeomorphisms of Sg. |
 | | The characteristic classes are related to the denominator* *s of Bernoulli numbers, the Euler characteristic involves the whole Bernoulli number* *s, and our theorems concerning the Yagita invariant have to do with the notion of regular primes, which is expressible in terms of numerators of Bernoulli number* *s. |
 | | In Section 6 this Euler class is related to the Euler characteristic O(g) of the group g, an* *d in Section 7 we discuss periodicity phenomena of g as well as the Yagita invariant. |
| hopf.math.purdue.edu /Mislin/bernoulli.txt (11294 words) |
|